Datasets:
@context string | @type string | @id string | identifier string | url string | name string | author list | datePublished timestamp[s] | isPartOf dict | description string | about list | educationalUse string |
|---|---|---|---|---|---|---|---|---|---|---|---|
https://schema.org | ScholarlyArticle | https://doi.org/10.1098/rspa.2025.0413 | 10.1098/rspa.2025.0413 | https://royalsocietypublishing.org/rspa/article/482/2336/20250413/481461/On-computing-quantum-waves-exactly-from-classical | On computing quantum waves exactly from classical action | [
{
"@type": "Person",
"name": "Winfried Lohmiller"
},
{
"@type": "Person",
"name": "Jean-Jacques Slotine"
}
] | 2026-04-22T00:00:00 | {
"@type": "Periodical",
"name": "Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences"
} | Establishes the exact computation of quantum waves entirely from classical least action and its associated classical density, providing analytical proofs that the Bohm quantum potential is identically zero across fundamental systems and field equations. | [
{
"@type": "Thing",
"name": "Harmonic Oscillator Exact Quantum Wave Construction"
},
{
"@type": "Thing",
"name": "Double Slit Diffraction Exact Wave Function"
},
{
"@type": "Thing",
"name": "Aharonov-Bohm Effect Classical Action Derivation"
},
{
"@type": "Thing",
"name": ... | Provides explicit analytical proofs that the proposed physical density eliminates the need for an active Bohm quantum potential in fundamental quantum and classical physics milestones. |
On Computing Quantum Waves Exactly from Classical Action
This dataset contains the formal metadata and structural description for the landmark publication: "On computing quantum waves exactly from classical action" (Proceedings of the Royal Society A, 2026) by Winfried Lohmiller and Jean-Jacques Slotine.
Key Contribution
Provides explicit analytical proofs that the proposed physical density eliminates the need for an active Bohm quantum potential in fundamental quantum and classical physics milestones, proving the Bohm-Madelung quantum potential is identically zero across fundamental systems.
Abstracted Milestones Included
- Harmonic Oscillator Exact Quantum Wave Construction
- Double Slit Diffraction Exact Wave Function
- Aharonov-Bohm Effect Classical Action Derivation
- Potential Well Exact Solutions
- Quantum Tunneling Exact Classical Computation
- Quantum Spin Exact Analytical Mapping
- Einstein-Podolsky-Rosen (EPR) Paradox Wave Construction
- Quantum Electrodynamics (QED) Semiclassical Exact Equivalences
- Exact Derivation of the Pauli, Dirac, and Maxwell Equations from Classical Action
- Vanishing Bohm-Madelung Quantum Potential Proof
Content
- Format: JSON-LD (Schema.org ScholarlyArticle)
- Target Applications: Quantum mechanics foundation mapping, semiclassical physics training datasets, and automated physics-informed neural network (PINN) benchmarking.
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